抜粋
In this paper, we study stability property for a class of switched systems whose subsystems are normal. The subsystems can be continuous-time or discrete-time. When all continuous-time subsystems are Hurwitz stable and all discrete-time subsystems are Schur stable, we show that a common quadratic Lyapunov function exists for the subsystems and that the switched system is exponentially stable under arbitrary switching. When unstable subsystems are involved, we show that given a desired decay rate of the system, if the activation time ratio between unstable subsystems and stable ones is less than a certain value (calculated using the decay rate), then the switched system is exponentially stable with the desired decay rate.
| 元の言語 | English |
|---|---|
| 記事番号 | ThB02.4 |
| ページ（範囲） | 3253-3258 |
| ページ数 | 6 |
| ジャーナル | Proceedings of the IEEE Conference on Decision and Control |
| 巻 | 3 |
| 出版物ステータス | Published - 2004 12 1 |
| イベント | 2004 43rd IEEE Conference on Decision and Control (CDC) - Nassau, Bahamas 継続期間: 2004 12 14 → 2004 12 17 |
フィンガープリント
ASJC Scopus subject areas
- Control and Systems Engineering
- Modelling and Simulation
- Control and Optimization
これを引用
Zhai, G., Lin, H., Xu, X., & Michel, A. N. (2004). Stability analysis and design of switched normal systems. Proceedings of the IEEE Conference on Decision and Control, 3, 3253-3258. [ThB02.4].